Eugene Lawler

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Eugene Leighton (Gene) Lawler
Born 1933 (1933)
Died September 2, 1994
Nationality American
Scientific career
Fields computer science, biology
Notable students Arvind Raghunathan, David Shmoys, Tandy Warnow

Eugene Leighton (Gene) Lawler (1933 – September 2, 1994) was an American computer scientist, a professor of computer science at the University of California, Berkeley.[1][2]

Academic life

Lawler came to Harvard as a graduate student in 1954, after a three-year undergraduate B.S. program in Mathematics at Florida State University. He received a master's degree in 1957,[2] and took a hiatus in his studies, during which he briefly went to law school and worked in the U.S. Army, at a grinding wheel company,[3] and as an electrical engineer at Sylvania from 1959 to 1961.[2][4] He returned to Harvard in 1958, and completed his Ph.D. in 1962 under the supervision of Anthony G. Oettinger with a dissertation entitled Some Aspects of Discrete Mathematical Programming.[2][5] He then became a faculty member at the University of Michigan until 1971, when he moved to Berkeley.[2] He retired in 1994, shortly before his death.[6]

At Berkeley, Lawler's doctoral students included Marshall Bern, Chip Martel, Arvind Raghunathan, Arnie Rosenthal, Huzur Saran, David Shmoys, and Tandy Warnow.[5][7]

Research

Lawler was an expert on combinatorial optimization and a founder of the field,[8] the author of the widely used textbook Combinatorial Optimization: Networks and Matroids and coauthor of The Traveling Salesman Problem: a guided tour of combinatorial optimization. He played a central role in rescuing the ellipsoid method for linear programming from obscurity in the West.[1][9] He also wrote (with D. E. Wood) a heavily cited 1966 survey on branch and bound algorithms,[10] selected as a citation classic in 1987,[2] and another influential early paper on dynamic programming with J. M. Moore.[2][11] Lawler was also the first to observe that matroid intersection can be solved in polynomial time.[1][12]

The NP-completeness proofs for two of Karp's 21 NP-complete problems, directed Hamiltonian cycle and 3-dimensional matching, were credited by Karp to Lawler.[1] The NP-completeness of 3-dimensional matching is an example of one of Lawler's favorite observations, the "mystical power of twoness":[1] for many combinatorial optimization problems that can be parametrized by an integer, the problem can be solved in polynomial time when the parameter is two but becomes NP-complete when the parameter is three. For 3-dimensional matching, the solvable parameter-2 version of the problem is graph matching; the same phenomenon arises in the complexities of 2-coloring and 3-coloring for graphs, in the matroid intersection problem for intersections of two or three matroids, and in 2-SAT and 3-SAT for satisfiability problems. Lenstra[1] writes that "Gene would invariably comment that this is why a world with two sexes has been devised."

During the 1970s, Lawler made great headway in systematizing algorithms for job shop scheduling.[1] His 1979 survey on the subject introduced the three-field notation for theoretic scheduling problems, which (despite the existence of earlier notations) became standard in the study of scheduling algorithms.[13][14] Another later survey is also highly cited (over 1000 citations each in Google scholar).[15]

In the late 1980s, Lawler shifted his research focus to problems of computational biology, including the reconstruction of evolutionary trees and several works on sequence alignment.[2]

Social activism

In Spring 1969, while on sabbatical in Berkeley, Lawler took part in a protest against the Vietnam War that led to the arrests of 483 protesters, including Lawler;[3] Richard Karp bailed him out.[6] Karp recalls Lawler as "the social conscience of the CS Division, always looking out for the welfare of students and especially concerned for women, minorities and handicapped students".[6]

Awards and honors

A special issue of the journal Mathematical Programming (vol. 82, issues 1–2) was dedicated in Lawler's honor in 1998.[8]

The ACM Eugene L. Lawler Award is given by the Association for Computing Machinery every two years for "humanitarian contributions within computer science and informatics".[16]

Books

References

  1. ^ a b c d e f g Lenstra, Jan Karel (1998), "The mystical power of twoness: in memoriam Eugene L. Lawler", Journal of Scheduling, 1 (1): 3–14, doi:10.1002/(SICI)1099-1425(199806)1:1<3::AID-JOS1>3.0.CO;2-B .
  2. ^ a b c d e f g h Gusfield, Dan; Shmoys, David; Lenstra, Jan Karel; Warnow, Tandy (1994), "In Memoriam Eugene L. Lawler", Journal of Computational Biology, 1 (4): 255–256, doi:10.1089/cmb.1994.1.255 . Reprinted in "In memoriam Eugene L. Lawler", SIGACT News, 25 (4): 108–109, 1994, doi:10.1145/190616.190626 .
  3. ^ a b Lawler, E. L. (1991), "Old stories", in Lenstra, J. K.; Rinnooy Kan, A. H. G.; Schrijver, A., History of Mathematical Programming: A Collection of Personal Reminiscences, North-Holland, pp. 97–106 .
  4. ^ Editorial staff (1995) In Memoriam: Eugene L. Lawler, SIAM Journal on Computing 24(1), 1-2.
  5. ^ a b Eugene Leighton Lawler at the Mathematics Genealogy Project.
  6. ^ a b c Karp, Richard (2003), A Personal View of Computer Science at Berkeley, EECS Department, University of California, Berkeley .
  7. ^ Theoretical computer science academic genealogy, Ian Parberry, 1996, retrieved 2010-09-17.
  8. ^ a b c Lenstra, Jan Karel; Schmoys, David (1998), "Preface", Mathematical Programming, 82 (1–2): 1, doi:10.1007/BF01585862 .
  9. ^ Browne, Malcolm W. (November 7, 1979), "A Soviet discovery rocks world of mathematics: Russian's surprise problem-solving discovery reported", New York Times .
  10. ^ Lawler, E. L.; Wood, D. E. (1966), "Branch-and-bound methods: A survey", Operations Research, 14 (4): 699–719, doi:10.1287/opre.14.4.699, JSTOR 168733 .
  11. ^ Lawler, E. L.; Moore, J. M. (1969), "A functional equation and its application to resource allocation and sequencing problems", Management Science, 16 (1): 77–84, doi:10.1287/mnsc.16.1.77, JSTOR 2628367 .
  12. ^ Lawler, E. L. (1975), "Matroid intersection algorithms", Mathematical Programming, 9 (1): 31–56, doi:10.1007/BF01681329 .
  13. ^ Graham, Ronald L.; Lawler, Eugene L.; Lenstra, Jan K.; Rinnooy Kan, A. H. G. (1979), "Optimization and approximation in deterministic sequencing and scheduling: a survey", Discrete optimization I: proceedings of the Advanced research institute on discrete optimization and systems applications, Annals of Discrete Mathematics, 4, North-Holland, p. 287 .
  14. ^ T'kindt, Vincent; Billaut, Jean-Charles (2002), Multicriteria scheduling: theory, models and algorithms, Springer-Verlag, p. 16, ISBN 978-3-540-43617-1 .
  15. ^ Lawler, Eugene L.; Lenstra, Jan K.; Rinnooy Kan, A. H. G.; Shmoys, David B. (1993), "Sequencing and scheduling: algorithms and complexity", in Graves, S. C.; Rinnooy Kan, A. H. G.; Zipkin, Paul Herbert, Logistics of Production and Inventory, Handbooks in Operations Research and Management Science, 4, North Holland, pp. 445–522 .
  16. ^ Eugene L. Lawler Award, ACM, retrieved 2010-09-14.
  17. ^ Bellman, R. E. (1978). "Review: Combinatioral optimization: networks and matroids, by Eugene L. Lawler". Bull. Amer. Math. Soc. 84 (3): 461–463. doi:10.1090/s0002-9904-1978-14493-0. 

External links

  • Lawler in 1977, from the Oberwolfach photo collection
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